2008
DOI: 10.1016/j.jcis.2008.06.055
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The dielectric response of a colloidal spheroid

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Cited by 32 publications
(63 citation statements)
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“…This theory is derived using the same set of equations and using the same assumptions that were used for the derivation of the analytical theory for the dielectric response presented in [15]. Using this new formula for electrophoresis and the formula for dielectric spectroscopy presented in [15], we will confirm Rowlands and O'Brien's findings regarding kaolinite (i.e., the electrokinetic response of kaolinite cannot be fitted without the inclusion of a Stern layer conductance). This has strong implications for the interpretation of the electrophoretic mobility data of kaolinite (and clays in general).…”
Section: Introductionsupporting
confidence: 57%
“…This theory is derived using the same set of equations and using the same assumptions that were used for the derivation of the analytical theory for the dielectric response presented in [15]. Using this new formula for electrophoresis and the formula for dielectric spectroscopy presented in [15], we will confirm Rowlands and O'Brien's findings regarding kaolinite (i.e., the electrokinetic response of kaolinite cannot be fitted without the inclusion of a Stern layer conductance). This has strong implications for the interpretation of the electrophoretic mobility data of kaolinite (and clays in general).…”
Section: Introductionsupporting
confidence: 57%
“…The set (13,15,16,17) of equations and boundary conditions describe electrode polarization within the Debye-H€ uckel approximation for 1-1 electrolytes.…”
Section: This Journal Is ª the Royal Society Of Chemistry 2010mentioning
confidence: 99%
“…The solution of eqn (13,15,16,17) for the free charge density can be written as, r(z,t) ¼ E 0 [R 0 (z) cos(ut) + R 00 (z) sin(ut)]…”
Section: B the Analytical Form Of The Free Charge Density And Potentialmentioning
confidence: 99%
“…Elongated nanoparticles are modeled as spheroids [Chassagne and Bedeaux, 2008]. The aspect ratio (a r ) of the inclusion is defined as the ratio of the nanoparticle's length (l) and diameter (d), that is, the ratio of the long and short axis dimensions for the spheroid.…”
Section: Dielectric Propertiesmentioning
confidence: 99%